White Elephant Party - Number printout up to 36 - Free Printable
Educational worksheet: White Elephant Party - Number printout up to 36. Download and print for classroom or home learning activities.
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Step-by-step solution for: White Elephant Party - Number printout up to 36
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Show Answer Key & Explanations
Step-by-step solution for: White Elephant Party - Number printout up to 36
- The image displays a grid of numbers from 1 to 36 arranged in 6 rows and 6 columns.
- Most numbers are shown as numerals, but two numbers are written out as words: "six" for 6 and "nine" for 9.
- The task is to identify the pattern or rule for when a number is written as a word instead of a numeral.
- Observing the positions: 6 is in row 1, column 6; 9 is in row 2, column 3.
- The key insight is that these are the only numbers whose English names have exactly three letters: "six" and "nine".
- All other numbers from 1 to 36 have English names with more than three letters (e.g., "one" has 3, but it’s not written as a word; "two" has 3, "ten" has 3, etc. — wait, this needs correction).
- Re-evaluating: "one" (3 letters), "two" (3), "six" (3), "ten" (3), "nine" (4? no, "nine" is 4 letters — mistake).
- Correction: "six" is 3 letters, "nine" is 4 letters — inconsistency.
- Actually, "nine" is spelled with 4 letters: N-I-N-E.
- Therefore, if only "six" has 3 letters, why is "nine" also written as a word?
- Alternative pattern: perhaps it’s numbers that are perfect squares? 9 is 3², but 6 is not a perfect square.
- Or multiples of 3? 6 and 9 are both multiples of 3 — but so are 3, 12, 15, etc., which are not written as words.
- Another idea: the numbers written as words are those whose position in the grid (row × column) equals the number itself? For 6: row 1, col 6 → 1×6=6 — matches. For 9: row 2, col 3 → 2×3=6 ≠ 9 — doesn’t match.
- Wait, let’s check row and column indices starting from 1.
- For cell (1,6): value is 6 → 1×6=6 — matches.
- For cell (2,3): value is 9 → 2×3=6 ≠ 9 — no.
- Perhaps it’s the product of row and column equals the number? Only 6 fits.
- Let’s look at the actual grid layout:
Row 1: 1 2 3 4 5 6
Row 2: 7 8 9 10 11 12
Row 3: 13 14 15 16 17 18
Row 4: 19 20 21 22 23 24
Row 5: 25 26 27 28 29 30
Row 6: 31 32 33 34 35 36
- Position of 6: row 1, column 6 → 1×6=6 — matches.
- Position of 9: row 2, column 3 → 2×3=6, but value is 9 — doesn’t match.
- Unless the grid is 0-indexed? But numbers start at 1.
- Another possibility: the numbers written as words are those that are equal to the sum of their row and column indices? For 6: row 1, col 6 → 1+6=7 ≠6. For 9: 2+3=5≠9.
- Perhaps it’s a mistake in the image or my understanding.
- Let’s count the letters again: "six" = 3 letters, "nine" = 4 letters — so not consistent by letter count.
- Maybe it’s numbers that are divisible by 3 and are in specific positions? Not clear.
- After re-examining, I notice that 6 and 9 are the only numbers in the grid that are written as words, and they are both multiples of 3, but so are others.
- Perhaps the pattern is that they are the only numbers whose English name starts with 's' or 'n'? "six" starts with 's', "nine" with 'n' — not a clear rule.
- Given the information, the most plausible explanation is that the task is to recognize that "six" and "nine" are written out, and the rule might be that these are the numbers whose position (row, col) satisfies row * col = number for 6, but not for 9 — so perhaps it's an error or there's another rule.
- Alternatively, maybe the rule is that numbers which are perfect powers or have some property — 9 is 3^2, 6 is not.
- Without additional context, the intended pattern might be that 6 and 9 are the only numbers written as words, and the solution is to list them or explain that they are exceptions.
- But the user asked to solve the problem, so likely there's a logical rule.
- Let’s consider the snowflake decorations: they are on some cells, but not on 6 or 9 specifically — 6 has a snowflake, 9 does not? In the image, 6 has a snowflake above it, 9 has no snowflake — but the word is written for 9.
- Perhaps the rule is independent of snowflakes.
- Final attempt: maybe the numbers written as words are those that are equal to the product of their row and column only for 6, and for 9 it's a mistake, or perhaps it's numbers that are triangular numbers? 6 is triangular (1+2+3), 9 is not.
- I think the intended pattern is that "six" and "nine" are written as words because they are the only numbers in the grid that are multiples of 3 and have English names with 3 or 4 letters, but that's weak.
- Given the time, I'll conclude that the solution is to identify that 6 and 9 are written as words, and the reason might be that they are the only numbers whose English names are short, but since "one", "two", "ten" also have 3 letters, it's inconsistent.
- Perhaps the image has a typo, and "nine" should be "ten" or something else.
- But based on the image as is, the only logical conclusion is that the task is to notice that 6 and 9 are written as words, and the rule is not immediately clear, but for the sake of answering, I'll say the pattern is that these are numbers whose position in the grid (row i, column j) satisfies i * j = number for 6 (1*6=6), and for 9, it's an exception or error.
- However, upon second thought, let's calculate the value based on row and column: in a 6x6 grid, the number at row i, column j is (i-1)*6 + j.
- For i=1, j=6: (1-1)*6 +6 =6 — correct.
- For i=2, j=3: (2-1)*6 +3 =6+3=9 — correct.
- So the formula is correct, but doesn't help with the word rule.
- I think the intended answer is that the numbers written as words are those that are perfect squares or have a specific property, but 6 is not a perfect square.
- Perhaps it's numbers that are divisible by 3 and are not in the first row except 6 — not helpful.
- After careful consideration, I believe the pattern is that "six" and "nine" are written as words because they are the only numbers in the grid that are multiples of 3 and are located in positions where the row number times the column number equals the number for 6, and for 9, it's a different rule — but this is unsatisfactory.
- Maybe the task is simply to list the numbers that are written as words: 6 and 9.
- Or to explain that there is no clear mathematical pattern, and it's arbitrary.
- But that seems unlikely for a puzzle.
- Let’s try letter count again: "six" = 3, "nine" = 4 — difference of 1, not meaningful.
- Another idea: the sum of the digits of the number: 6 has digit sum 6, 9 has 9 — not helpful.
- I give up; the solution is that 6 and 9 are written as words, and the reason is not specified, but for the purpose of this response, I'll state the numbers.
The numbers written as words are 6 and 9.
- Most numbers are shown as numerals, but two numbers are written out as words: "six" for 6 and "nine" for 9.
- The task is to identify the pattern or rule for when a number is written as a word instead of a numeral.
- Observing the positions: 6 is in row 1, column 6; 9 is in row 2, column 3.
- The key insight is that these are the only numbers whose English names have exactly three letters: "six" and "nine".
- All other numbers from 1 to 36 have English names with more than three letters (e.g., "one" has 3, but it’s not written as a word; "two" has 3, "ten" has 3, etc. — wait, this needs correction).
- Re-evaluating: "one" (3 letters), "two" (3), "six" (3), "ten" (3), "nine" (4? no, "nine" is 4 letters — mistake).
- Correction: "six" is 3 letters, "nine" is 4 letters — inconsistency.
- Actually, "nine" is spelled with 4 letters: N-I-N-E.
- Therefore, if only "six" has 3 letters, why is "nine" also written as a word?
- Alternative pattern: perhaps it’s numbers that are perfect squares? 9 is 3², but 6 is not a perfect square.
- Or multiples of 3? 6 and 9 are both multiples of 3 — but so are 3, 12, 15, etc., which are not written as words.
- Another idea: the numbers written as words are those whose position in the grid (row × column) equals the number itself? For 6: row 1, col 6 → 1×6=6 — matches. For 9: row 2, col 3 → 2×3=6 ≠ 9 — doesn’t match.
- Wait, let’s check row and column indices starting from 1.
- For cell (1,6): value is 6 → 1×6=6 — matches.
- For cell (2,3): value is 9 → 2×3=6 ≠ 9 — no.
- Perhaps it’s the product of row and column equals the number? Only 6 fits.
- Let’s look at the actual grid layout:
Row 1: 1 2 3 4 5 6
Row 2: 7 8 9 10 11 12
Row 3: 13 14 15 16 17 18
Row 4: 19 20 21 22 23 24
Row 5: 25 26 27 28 29 30
Row 6: 31 32 33 34 35 36
- Position of 6: row 1, column 6 → 1×6=6 — matches.
- Position of 9: row 2, column 3 → 2×3=6, but value is 9 — doesn’t match.
- Unless the grid is 0-indexed? But numbers start at 1.
- Another possibility: the numbers written as words are those that are equal to the sum of their row and column indices? For 6: row 1, col 6 → 1+6=7 ≠6. For 9: 2+3=5≠9.
- Perhaps it’s a mistake in the image or my understanding.
- Let’s count the letters again: "six" = 3 letters, "nine" = 4 letters — so not consistent by letter count.
- Maybe it’s numbers that are divisible by 3 and are in specific positions? Not clear.
- After re-examining, I notice that 6 and 9 are the only numbers in the grid that are written as words, and they are both multiples of 3, but so are others.
- Perhaps the pattern is that they are the only numbers whose English name starts with 's' or 'n'? "six" starts with 's', "nine" with 'n' — not a clear rule.
- Given the information, the most plausible explanation is that the task is to recognize that "six" and "nine" are written out, and the rule might be that these are the numbers whose position (row, col) satisfies row * col = number for 6, but not for 9 — so perhaps it's an error or there's another rule.
- Alternatively, maybe the rule is that numbers which are perfect powers or have some property — 9 is 3^2, 6 is not.
- Without additional context, the intended pattern might be that 6 and 9 are the only numbers written as words, and the solution is to list them or explain that they are exceptions.
- But the user asked to solve the problem, so likely there's a logical rule.
- Let’s consider the snowflake decorations: they are on some cells, but not on 6 or 9 specifically — 6 has a snowflake, 9 does not? In the image, 6 has a snowflake above it, 9 has no snowflake — but the word is written for 9.
- Perhaps the rule is independent of snowflakes.
- Final attempt: maybe the numbers written as words are those that are equal to the product of their row and column only for 6, and for 9 it's a mistake, or perhaps it's numbers that are triangular numbers? 6 is triangular (1+2+3), 9 is not.
- I think the intended pattern is that "six" and "nine" are written as words because they are the only numbers in the grid that are multiples of 3 and have English names with 3 or 4 letters, but that's weak.
- Given the time, I'll conclude that the solution is to identify that 6 and 9 are written as words, and the reason might be that they are the only numbers whose English names are short, but since "one", "two", "ten" also have 3 letters, it's inconsistent.
- Perhaps the image has a typo, and "nine" should be "ten" or something else.
- But based on the image as is, the only logical conclusion is that the task is to notice that 6 and 9 are written as words, and the rule is not immediately clear, but for the sake of answering, I'll say the pattern is that these are numbers whose position in the grid (row i, column j) satisfies i * j = number for 6 (1*6=6), and for 9, it's an exception or error.
- However, upon second thought, let's calculate the value based on row and column: in a 6x6 grid, the number at row i, column j is (i-1)*6 + j.
- For i=1, j=6: (1-1)*6 +6 =6 — correct.
- For i=2, j=3: (2-1)*6 +3 =6+3=9 — correct.
- So the formula is correct, but doesn't help with the word rule.
- I think the intended answer is that the numbers written as words are those that are perfect squares or have a specific property, but 6 is not a perfect square.
- Perhaps it's numbers that are divisible by 3 and are not in the first row except 6 — not helpful.
- After careful consideration, I believe the pattern is that "six" and "nine" are written as words because they are the only numbers in the grid that are multiples of 3 and are located in positions where the row number times the column number equals the number for 6, and for 9, it's a different rule — but this is unsatisfactory.
- Maybe the task is simply to list the numbers that are written as words: 6 and 9.
- Or to explain that there is no clear mathematical pattern, and it's arbitrary.
- But that seems unlikely for a puzzle.
- Let’s try letter count again: "six" = 3, "nine" = 4 — difference of 1, not meaningful.
- Another idea: the sum of the digits of the number: 6 has digit sum 6, 9 has 9 — not helpful.
- I give up; the solution is that 6 and 9 are written as words, and the reason is not specified, but for the purpose of this response, I'll state the numbers.
The numbers written as words are 6 and 9.
Parent Tip: Review the logic above to help your child master the concept of printable white elephant numbers.
